Bourbaki

Exercise 22, § 5

Tag 041F, permanent. Cite it as [Bourbaki, Tag 041F].

Algebraic Topology, IV, p. 470

Let nn be a natural number and let KnK_n be a complete graph whose set of vertices is of cardinal n(n(II, p. 220, Exerc. 5).

a) Exercise prove that the graphs KnK_n, for 1⩽n⩽41\leqslant n\leqslant 4, are planar.

b) Exercise prove that the graph K5K_5 is not planar.

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Machine translation of the English, by gpt-5-mini. Not checked by a person. That model is a cut down version of the one the rest of this language was written by.